Calculus by Sameer Bansal-LIMIT CONTINUITY AND DIFFERENTIABILITY | Exercise 1- Q1-Q10 | Vivek Sir
एक बेहतर शिक्षा हर बच्चे का अधिकार है और एक शिक्षक होने के नातें मेरा कर्तव्य है कि हर बच्चे को एक बेहतर शिक्षा (Core Quality Education ) मिले।
मेरा पूरा प्रयास रहेगा की सभी विद्यार्थीओ को कामयाबी जरूर मिले |
मेरी आपसे गुज़ारिश है कि आप और हम ,मेरे इस प्रयास को सफल बनाये और एक बेहतर शिक्षा भारत के घर घर पहुचायें।
इसके लिए मैं आपका हमेशा आभारी रहूँगा।
जय हिन्द, वंदे मातरम।।।
This video contains a discussion of Problems on Limit Continuity and Differentiability from Sameer Bansal Book
It is a very important topic and highly scoring section of, NCERT, Class 12 JEE Main and JEE Advanced and Other Engineering Examinations.
It contains the following subtopics.
00:00 Introduction
23:57 Question 01
29:00 Question 02
36:20 Question 03
41:40 Question 04
51:20 Question 05
01:00:00 Question 06
01:04:25 Question 07
01:08:37 Question 08
01:14:00 Question 09
01:17:50 Question 10
You may download the assignment sheet from my website
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Real valued functions of a real variable | Into and onto Function | One- one and Many-one functions | sum, difference, product and quotient of two functions | composite functions| absolute value function or Modulus Function | polynomial Function | rational Function| trigonometric Function | Exponential and logarithmic functions |Limit and continuity of a function | limit, and continuity of the sum, difference, product and quotient of two functions | L’Hospital rule of evaluation of limits of functions| Even and odd functions | inverse of a function | continuity of composite functions |
Intermediate value property of continuous functions | Derivative of a function |Derivative of the sum, difference, product, and quotient of two functions | chain rule | Derivatives of polynomial rational, trigonometric, inverse trigonometric, exponential, and logarithmic functions|
Derivatives of implicit functions | derivatives up to order two | Geometrical interpretation
of the derivative| Tangents, and normals | Increasing and decreasing functions | maximum
and minimum values of a function | Rolle’s theorem and Lagrange’s mean value theorem|
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